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The Axioms Of Descriptive Geometry by Alfred Whitehead




The Axioms Of Descriptive Geometry - Table of Contents

  • 1. Formulations of the Geometric Axioms
  • 2. The Associated Projective Space
  • 3. Ideal Points and Harmonic Homology
  • 4. General Theory of Correspondence
  • 5. Axioms of Congruence
  • 6. Infinitesimal Rotations and Transformations
  • 7. The Absolute in Descriptive Geometry
  • 8. Foundations of Metrical Geometry

What You Will Learn in The Axioms Of Descriptive Geometry

The Axioms of Descriptive Geometry by Alfred North Whitehead provides a rigorous mathematical framework for non-metrical geometry. Accessing this axioms of descriptive geometry alfred whitehead pdf allows mathematicians and historians of science to explore the logical foundations of projective geometry, intersection theory, and order relations.

Published as part of the historic Cambridge Tracts in Mathematics, this foundational axioms of descriptive geometry book systematically examines modern geometric axioms without relying on distance metrics or coordinates.

Available as a free public-domain mathematical reference via the axioms of descriptive geometry pdf download, this classic text remains essential reading for scholars of mathematical logic and geometric foundations.

Book Details & Specifications

Title: The Axioms Of Descriptive Geometry by Alfred Whitehead
Publisher: Cambridge Harvard Universtiy Press
Year: 1914
Pages: 92
Type: PDF
Language: English
ISBN-10 #: 143049560X
ISBN-13 #: 978-1430495604
License: Public Domain Work
Amazon: Amazon

About the Author: Alfred North Whitehead

The author Alfred North Whitehead (1861–1947) was a renowned English mathematician and philosopher, globally recognized for co-authoring the monumental Principia Mathematica with Bertrand Russell and pioneering process philosophy.

With his groundbreaking work in mathematical logic and foundational geometric theory, his seminal treatise The Axioms of Descriptive Geometry by Alfred North Whitehead remains a classic contribution to modern projective geometry.


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